| [1] |
Baiocchi, C.; Brezzi, F.; Franca, L. P., Virtual bubbles and the Galerkin/least-squares method, Comput. Methods in Appl. Mech. and Engrg., 105, 125-142 (1993) · Zbl 0772.76033 |
| [2] |
Brezzi, F.; Franca, L. P.; Hughes, T. J.R.; Russo, A., \(b\) = ∝ \(g\), Comput. Methods in Appl. Mech. and Engrg., 145, 329-339 (1997) · Zbl 0904.76041 |
| [3] |
Brezzi, F.; Russo, A., Choosing bubbles for advection-diffusion problems, Math. Models Methods Appl. Sci., 571-587 (1994) · Zbl 0819.65128 |
| [4] |
Douglas, J.; Wang, J. P., An absolutely stabilized finite element method for the Stokes problem, Math. Comput., 52, 495-508 (1989) · Zbl 0669.76051 |
| [5] |
Franca, L. P.; Russo, A., Approximation of the Stokes problem by residual-free macro bubbles, East-West J. Numer. Anal., 4, 265-278 (1996) · Zbl 0869.76038 |
| [6] |
Franca, L. P.; Russo, A., Deriving upwinding, mass lumping and selective reduced integration by residual-free bubbles, Appl. Math. Lett., 9, 83-88 (1996) · Zbl 0903.65082 |
| [7] |
Franca, L. P.; Russo, A., Mass lumping emanating from residual-free bubbles, Comput. Methods Appl. Mech. Engrg., 142, 353-360 (1997) · Zbl 0883.65086 |
| [8] |
Franca, L. P.; Russo, A., Unlocking with residual-free bubbles, Comput. Methods in Appl. Mech. Engrg., 142, 361-364 (1997) · Zbl 0890.73064 |
| [9] |
Franca, L. P.; Hughes, T. J.R.; Stenberg, R., Stabilized finite element methods for the Stokes problem, (Gunzburger, M. D.; Nicolaides, R. A., Incompressible Computational fluid dynamics (1993), Cambridge University Press: Cambridge University Press Cambridge), 87-107 · Zbl 1189.76339 |
| [10] |
Hughes, T. J.R., Multiscale phonomena: Green’s functions, the Dirichlet-to-Neumann formulation, subgrid scale models, bubbles and the origins of stabilized methods, Comput. Methods Appl. Mech. Engrg., 127, 387-401 (1995) · Zbl 0866.76044 |
| [11] |
Hughes, T. J.R.; Franca, L. P., A new finite element formulation for computational fluid dynamics. VII. The Stokes problem with various well-posed boundary conditions: Symmetric formulations that converge for all velocity/pressure spaces, Comput. Methods Appl. Mech. Engrg., 65, 85-96 (1987) · Zbl 0635.76067 |
| [12] |
Hughes, T. J.R.; Hulbert, G. M., Space-time finite element methods for elastodynamics: Formulations and error estimates, Comput. Methods Appl. Mech. Engrg., 66, 339-363 (1988) · Zbl 0616.73063 |
| [13] |
Hughes, T. J.R.; Stewart, J., A space-time formulation for multiscale phenomena, J. Comput. Appl. Math., 74, 217-229 (1996) · Zbl 0869.65061 |
| [14] |
Hulbert, G. M.; Hughes, T. J.R., Space-time finite element methods for second-order hyperbolic equations, Comput. Methods Appl. Mech. Engrg., 84, 327-348 (1990) · Zbl 0754.73085 |
| [15] |
Jansen, K.; Whiting, C.; Collis, S.; Shakib, F., A better consistency for low-order stabilized finite-element methods (1997), Preprint |
| [16] |
Oberai, A. A.; Pinsky, P. M., A multiscale finite element method for the Helmholtz equation, Comput. Methods Appl. Mech. Engrg., 154, 281-297 (1998) · Zbl 0937.65119 |
| [17] |
Russo, A., Bubble stabilization of finite element methods for the linearized incompressible Navier-Stokes equations, Comput. Methods Appl. Mech. Engrg., 132, 335-343 (1996) · Zbl 0887.76038 |
| [18] |
Russo, A., A posteriori error estimators via bubble functions, Math. Models Methods Appl. Sci., 6, 33-41 (1996) · Zbl 0853.65109 |
